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Number of items: 12.

Book Chapter

Perkins, Phil (2014). Processes of urban development in northern and central Etruria in the Orientalizing and Archaic periods. In: Robinson , Elizabeth C. ed. Papers on Italian urbanism in the first Millennium B.C. Journal of Roman Archaeology supplementary Series, Supplement (97). Portsmouth, Rhode Island: Journal of Roman Archaeology, pp. 62–80. restricted access item, not available for direct download

Journal Article

Bennett, G.K.; Grannell, M.J. and Griggs, T.S. (2002). Cyclic bi-embeddings of Steiner triple systems on 12s+7 points. Journal of Combinatorial Designs, 10(2) pp. 92–110.

Cameron, Peter J. and Webb, Bridget S. (2002). What is an infinite design? Journal of Combinatorial Designs, 10(2) pp. 79–91.

Chicot, K. M.; Grannell, M. J.; Griggs, T. S. and Webb, B. S. (2010). On sparse countably infinite Steiner triple systems. Journal of Combinatorial Designs, 18(2) pp. 115–122.

Donovan, Diane M.; Grannell, Mike J.; Griggs, Terry S.; Lefevre, James G. and McCourt, Thomas (2011). Self-embeddings of cyclic and projective Steiner quasigroups. Journal of Combinatorial Designs, 19(1) pp. 16–27.

Forbes, A. D.; Grannell, M. J. and Griggs, T. S. (2007). New type B colorable S(2, 4, v) designs. Journal of Combinatorial Designs, 15(4) pp. 357–368.

Grannell, M. J. (2010). Some rigid Steiner 5-designs. Journal of Combinatorial Designs, 18(5) pp. 392–400.

Grannell, M. J.; Griggs, T. S. and Whitehead, C. A. (2000). The resolution of the anti-Pasch conjecture. Journal of Combinatorial Designs, 8(4) pp. 300–309.

Grannell, M. J. and Knor, M. (2010). Biembeddings of Abelian groups. Journal of Combinatorial Designs, 18(1) pp. 71–83.

Grannell, M. J.; Griggs, T. S. and Lovegrove, G. J. (2013). Even-cycle systems with prescribed automorphism groups. Journal of Combinatorial Designs, 21(4) pp. 142–156.

Grannell, M. J. and Knor, M. (2012). Biembedding Abelian groups with mates having transversals. Journal of Combinatorial Designs, 20(2) pp. 81–88.

Grannell, M. J. and Knor, M. (2014). Rigid Steiner triple systems obtained from projective triple systems. Journal of Combinatorial Designs, 22(7) pp. 279–290.

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